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Solution limx→ Steps limx→ (arctan(x)) (arctan(x)) 88 || - Apply the common limit: limx. Show Steps (Decimal: - 1.57079...) 8 (arctan(x))=;

Solution limx→ Steps limx→ (arctan(x)) (arctan(x)) 88 || - Apply the common limit: limx. Show Steps (Decimal: - 1.57079...) 8 (arctan(x))=;

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 44E
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← Here we have to find the limit. Step2 b) Sol. him are tan (x) = are tan 8--8 him are tan (x) = 3″ X +00 .: 7:02 am = 3A 2 = arc tan (-∞0) = arc tan (tan ( 31 )) As we know that If tan x = tan (31) then x = n + 3 A 37 tan (na + 3A O lum + 35 ) bin are tan (x) = nx + 3K +354 x--6 111 ? (": tan (35) = -00) are tan (tan x) = -∞0 where ne , where ne .". In step (111) we also get, hen one ton(x) = are tan (tan (nx + 31 ) ) 2118 = nx + 3x where, ne z √x 52% )=x) MEX Do 8
Transcribed Image Text:← Here we have to find the limit. Step2 b) Sol. him are tan (x) = are tan 8--8 him are tan (x) = 3″ X +00 .: 7:02 am = 3A 2 = arc tan (-∞0) = arc tan (tan ( 31 )) As we know that If tan x = tan (31) then x = n + 3 A 37 tan (na + 3A O lum + 35 ) bin are tan (x) = nx + 3K +354 x--6 111 ? (": tan (35) = -00) are tan (tan x) = -∞0 where ne , where ne .". In step (111) we also get, hen one ton(x) = are tan (tan (nx + 31 ) ) 2118 = nx + 3x where, ne z √x 52% )=x) MEX Do 8
lim Solution limx→ X → || Steps limx→ (arctan(x)) -x ([arctan(x)]) (arctan(x)) ㅠ HR = ㅠ Apply the common limit: limx→ (arctan(x))=−, Show Steps ✓ (Decimal: -1.57079...) ∞
Transcribed Image Text:lim Solution limx→ X → || Steps limx→ (arctan(x)) -x ([arctan(x)]) (arctan(x)) ㅠ HR = ㅠ Apply the common limit: limx→ (arctan(x))=−, Show Steps ✓ (Decimal: -1.57079...) ∞
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